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1 day ago - Rondam Ramblings

▲	and unintuitive: it is possible to decompose a sphere into a finite number of parts that can be reassembled to produce two spheres,

▲	induction is this: we are finite beings. There are only a finite number of us humans. Each of us only lives for a

▲	finite amount of time, during which we can only have a finite number of experiences and collect a finite amount of data. How

▲	terms of properties of physical objects because we live in a finite universe. There are not an infinite number of objects, so if

▲	not possibly designate any meaningful quantity of physical objects in our finite universe. It the Banach-Tarski paradox "true"? It depends on whether

1 day ago - The Language Of My Soul Blog

▲	mixed up with strategy. Real strategy is achieving a challenge with finite resources, it’s HOW you’ll accomplish something, not the WHAT

▲	a real strategy is accomplishing a set challenge or task with finite resources, it’s not WHAT we are doing, but HOW are

▲	and a real strategy to achieve a challenge or objective with finite resources. Let’s use this blog as a case study, the

▲	believe he was so entitled that I should fork out my finite funds for his needs? Even more so when there’s government

▲	my life. It also elevated my meals out. Because of how finite my funds are, because of how my meals must be extremely

1 day ago - Forward Scattering - The Weblog of Nicholas Chapman

▲	To prove this, we will first show that there is a finite number of effectively-different Turing machines that need to be considered.

▲	using the $M$ states. The number of such Turing machines is finite, and bounded by a exponential function of $M$ and $\|\Gamma\|$. For

▲	of functions we deal with in computer programs are defined on finite domains, especially functions that take as input finite precision integers or

▲	finding the fastest Turing machine to compute a function with a finite domain Posted 8 Feb 2014 Let's say we have some (total)

▲	Let's say we have some (total) function $f$, defined on some finite domain $A$: $$ f : A \mapsto B $$ For example, f might be

▲	finding the fastest Turing machine that computes a function f with finite domain. The fastest Turing machine takes just 1 step. Proof: To

▲	machine that computes the given function $f$, where $f$ has a finite domain. Let's also say that we have some 'reference' Turing machine \(

1 day ago - Lagomorph | Home

▲	a destabilizing era of remakes and reboots. Crucially, nostalgia is a finite resource, and its exhaustion bears unknown consequences. Jean Baudrillard’s notions

1 day ago - Algorithms Weekly by Petr Mitrichev

▲	a ( u )+ h ( u )* b ( u ). The right side involves a finite number of different integers in denominators, so this equality will also

1 day ago

▲	arXiv:2302.07400. tldr: Most generative models are defined on a finite number of dimensions, and this is also true for diffusion models.

1 day ago - jsloop | {musings}

▲	musings} jsloop {musings} Home Categories Tags API Tester Pro Code About Finite State Machine for UI State Transitions using GameplayKit 2024-06-30

1 day ago - Thoughts from Inside the Box

▲	Time. We inhabit our respective mortal coils for a short and finite amount of it. It flies by. We never have enough of

2 days ago - Clojurian Thought: A Clojure programming language blog

▲	explanatory here, and these states imply each job function is a Finite-State-Machine (FSM). All work, no play So, I need to

▲	FSM). All work, no play So, I need to implement a Finite-State-Machine in Clojure. If you've read any of my previous

▲	coming next: Functions returning functions. In short, we can implement a finite state machine by having a function represent each state. When a

1 month ago - Clojurian Thought: A Clojure programming language blog

▲	explanatory here, and these states imply each job function is a Finite-State-Machine (FSM). All work, no play So, I need to

▲	FSM). All work, no play So, I need to implement a Finite-State-Machine in Clojure. If you've read any of my previous

▲	coming next: Functions returning functions. In short, we can implement a finite state machine by having a function represent each state. When a